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- Group_isomorphism abstract "In abstract algebra, a group isomorphism is a function between two groups that sets up a one-to-one correspondence between the elements of the groups in a way that respects the given group operations. If there exists an isomorphism between two groups, then the groups are called isomorphic. From the standpoint of group theory, isomorphic groups have the same properties and need not be distinguished.".
- Group_isomorphism wikiPageID "12397".
- Group_isomorphism wikiPageRevisionID "600695060".
- Group_isomorphism hasPhotoCollection Group_isomorphism.
- Group_isomorphism subject Category:Group_theory.
- Group_isomorphism subject Category:Morphisms.
- Group_isomorphism comment "In abstract algebra, a group isomorphism is a function between two groups that sets up a one-to-one correspondence between the elements of the groups in a way that respects the given group operations. If there exists an isomorphism between two groups, then the groups are called isomorphic. From the standpoint of group theory, isomorphic groups have the same properties and need not be distinguished.".
- Group_isomorphism label "Groepsisomorfisme".
- Group_isomorphism label "Group isomorphism".
- Group_isomorphism label "Gruppenisomorphismus".
- Group_isomorphism label "Isomorfismo tra gruppi".
- Group_isomorphism label "群同構".
- Group_isomorphism sameAs Gruppenisomorphismus.
- Group_isomorphism sameAs Isomorfismo_tra_gruppi.
- Group_isomorphism sameAs Groepsisomorfisme.
- Group_isomorphism sameAs m.0381p.
- Group_isomorphism sameAs Q742064.
- Group_isomorphism sameAs Q742064.
- Group_isomorphism wasDerivedFrom Group_isomorphism?oldid=600695060.
- Group_isomorphism isPrimaryTopicOf Group_isomorphism.